[Wien] optic sum rules

2013-09-30 Thread ali ghafari
Dear Prof. Blaha

I have calculated the optical properties of TiSe2 by MBJ potential with 6000, 
5 and 9 kpoints which generated after scf by x kgen as discussed in the 
UG.
As discussed in the paper of Prof. Claudia Draxl (computer physics comm. 175, 
1-14 (2006)) the sum rule 1 and 2 show 'an effective number of electrons 
contributing to the absoption process as a function of energy'.
but my calculations lead to :
6000 kpoints:   

sum rule 1: Int(sigma)dw  19.14 
sum rule 2: Int(eloss.w)dw18.93
sum rule 3: Int(eloss/w)dw1.51
5 kpoints

sum rule 1: Int(sigma)dw  19.08
sum rule 2: Int(eloss.w)dw18.94
sum rule 3: Int(eloss/w)dw1.52

9 kpoints

sum rule 1: Int(sigma)dw  10.125 
sum rule 2: Int(eloss.w)dw10.035
sum rule 3: Int(eloss/w)dw1.51
the results show that in 9 kpoints the value of 'sum rule 2' significantly 
decreases . in the UG it has mensioned that for the optic we need dense kpoints 
but how many? how can I check it for optic? 
Best Regards 

Ali___
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Re: [Wien] optic sum rules

2013-09-30 Thread Rocquefelte

There is definitely no need to go to such a high number of k-points.
In the paper of Claudia, they were looking at metallic compounds, for 
which we need to have a very dense k-mesh (for the intraband transitions).
In your case you expect a semiconductor and thus you will have only 
interband transitions. Thus 6000 kpoints is already converged to my 
point of view.
I should say that the best way to insure the convergency in the present 
case is to plot the epsilon2 as a function of the energy for instance 
and to compare this quantity with different k-meshes. In your case, try 
to do 300 kpoints first and then 500, 1000, 2000, 3000 kpoints ... You 
will certainly reach the convergency at about 1000-2000 kpoints ...


Regards

Xavier
P.S.: The values obtained for 9 kpoints are curious but I imagine 
that you had a prob



Le 9/30/2013 4:59 PM, ali ghafari a écrit :

Dear Prof. Blaha

I have calculated the optical properties of TiSe2 by MBJ potential 
with 6000, 5 and 9 kpoints which generated after scf by x kgen 
as discussed in the UG.
As discussed in the paper of Prof. Claudia Draxl (computer physics 
comm. 175, 1-14 (2006)) the sum rule 1 and 2 show 'an effective number 
of electrons contributing to the absoption process as a function of 
energy'.

but my calculations lead to :
6000 kpoints:
sum rule 1: Int(sigma)dw  19.14
sum rule 2: Int(eloss.w)dw18.93
sum rule 3: Int(eloss/w)dw1.51
5 kpoints
sum rule 1: Int(sigma)dw  19.08
sum rule 2: Int(eloss.w)dw18.94
sum rule 3: Int(eloss/w)dw1.52
  
9 kpoints


sum rule 1: Int(sigma)dw  10.125
sum rule 2: Int(eloss.w)dw10.035
sum rule 3: Int(eloss/w)dw1.51
the results show that in 9 kpoints the value of 'sum rule 2' 
significantly decreases . in the UG it has mensioned that for the 
optic we need dense kpoints but how many? how can I check it for optic?

Best Regards
Ali


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Re: [Wien] optic sum rules

2013-10-01 Thread ali ghafari
Dear Xavier

thank you very much for your reply. 
Actually, I have repeated the calculations again. I see the spectra are almost 
same for 2000 and 3000 kpoints but still there is a significant change in the 
spectra for 9 kpoints.
how can I explain it? furthermore, when you said 2000, 3000 kpoints, your means 
is in the
 BZ or IBZ?
Best Regards
Ali





 From: Rocquefelte 
To: A Mailing list for WIEN2k users  
Sent: Monday, September 30, 2013 6:43 PM
Subject: Re: [Wien] optic sum rules
 


There is definitely no need to go to such a high number of k-points. 
In the paper of Claudia, they were looking at metallic compounds,
  for which we need to have a very dense k-mesh (for the intraband
  transitions). 
In your case you expect a semiconductor and thus you will have
  only interband transitions. Thus 6000 kpoints is already converged
  to my point of view. 
I should say that the best way to insure the convergency in the
  present case is to plot the epsilon2 as a function of the energy
  for instance and to compare this quantity with different k-meshes.
  In your case, try to do 300 kpoints first and then 500, 1000,
  2000, 3000 kpoints ... You will certainly reach the convergency at
  about 1000-2000 kpoints ...

Regards

Xavier
P.S.: The values obtained for 9 kpoints are curious but I
  imagine that you had a prob


Le 9/30/2013 4:59 PM, ali ghafari a écrit :

Dear Prof. Blaha
>
>
>I have calculated the optical properties of TiSe2 by MBJ potential with 6000, 
>5 and 9 kpoints which generated after scf by x kgen as discussed in 
>the UG.
>As discussed in the paper of Prof. Claudia Draxl
(computer physics comm. 175, 1-14 (2006)) the
sum rule 1 and 2 show 'an effective number of
electrons contributing to the absoption process
as a function of energy'.
>but my calculations lead to :
>6000 kpoints:   
>
>sum rule 1: Int(sigma)dw  19.14 
sum rule 2: Int(eloss.w)dw18.93
sum rule 3: Int(eloss/w)dw1.51 
5 kpoints
>
>sum rule 1: Int(sigma)dw  19.08
sum rule 2: Int(eloss.w)dw18.94
sum rule 3: Int(eloss/w)dw1.52
>9 kpoints sum rule 1: Int(sigma)dw  10.125 
sum rule 2: Int(eloss.w)dw10.035
sum rule 3: Int(eloss/w)dw1.51 
the results show that in 9 kpoints the value of 'sum rule 2' significantly 
decreases . in the UG it has mensioned that for the optic we need dense kpoints 
but how many? how can I check it for optic? 
>Best Regards 
>
>Ali
>
>
>___
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Re: [Wien] optic sum rules

2013-10-01 Thread Elias Assmann

On 10/01/2013 11:24 AM, ali ghafari wrote:

Actually, I have repeated the calculations again. I see the spectra are
almost
same for 2000 and 3000 kpoints but still there is a significant change
in the spectra for 9 kpoints.


As Xavier indicated in his PS, it almost certainly means that something 
is going wrong, though I cannot tell you what it is.


If you see no difference in epsilon between 2k and 3k k-points, I would 
say that means the mesh is converged for optics.  Even if you want to be 
very careful in your convergence test, keep in mind that all other 
optical quantities are calculated directly from epsilon.  The only other 
thing you could check is convergence in the energy range you calculate 
Im(eps) in, because the Kramers-Kronig needs it (in principle) from 0 to 
infinity.



how can I explain it? furthermore, when you said 2000, 3000 kpoints,
your means is in the
  BZ or IBZ?


In the full Brillouin zone.


Elias

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